Robert Martin Solovay, born on 15 December 1938, is an American mathematician working in set theory. He earned his Ph.D. at the University of Chicago in 1964 under Saunders Mac Lane and has spent his career at the University of California at Berkeley, where his doctoral students include W. Hugh Woodin and Matthew Foreman. His results include the theorem that, assuming an inaccessible cardinal, the statement that every set of real numbers is Lebesgue measurable is consistent with Zermelo-Fraenkel set theory without the axiom of choice, the isolation of the notion of 0#, and, with Stanley Tennenbaum, the method of iterated forcing. Outside set theory he developed, with Volker Strassen, the Solovay-Strassen primality test.
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Source Robert M. Solovay, Wikipedia
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is an American mathematician working in set theory
Biography
Solovay earned his Ph.D. from the University of Chicago in 1964 under the direction of Saunders Mac Lane, with a dissertation on A Functorial Form of the Differentiable Riemann-Roch theorem.
View the SourceSolovay-Kitaev theorem, Wikipedia
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This theorem is considered one of the most significant results in the field of quantum computation and was first announced by Robert M. Solovay in 1995 and independently proven by Alexei Kitaev in 1997.
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In the mathematical field of set theory, the Solovay model is a model constructed by Robert M. Solovay in which all of the axioms of Zermelo-Fraenkel set theory (ZF) hold, exclusive of the axiom of choice, but in which all sets of real numbers are Lebesgue measurable.
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